1
$\begingroup$

Making an app for conic sections I need that when point ptA is moved, point ptB shifts the same distance and in the same direction of ptA (i.e. a translation). This is the (simplified) code.

enter image description here

Manipulate[ LocatorPane[Dynamic[{ptA, ptB}, 
                        (ptA=#[[1]]; ptB=#[[2]];
                          (* If ptA is moved*)
                          If[ptA!=ptA0, ptB= ptA-ptA0 + ptB; ptA0=ptA]
                         )&], 
Graphics[{ }, Axes->True, PlotRange-> 4]],
Initialization:>{  ptA0={0,0}; ptA={0,0}; ptB={1,0} },
]

On slow machines, when dragging ptA, point ptB doesn't update sufficiently fast. I have 2 questions: If I use Event Handler, does the performance improve? And how can I implement it?

$\endgroup$
  • 1
    $\begingroup$ The posted code has severe syntax errors. As it stands, I do not think the intent of the broken code is clear enough to for anyone to work with it. $\endgroup$ – m_goldberg Feb 5 '17 at 18:14
  • $\begingroup$ I lost interest in this question because I guess the problem is actually a hardware problem. By the way, the question is very clear and nobody sees any syntax error. $\endgroup$ – wmora2 Feb 6 '17 at 22:17
  • $\begingroup$ I've improved the performance code by using CurrentValue["CurrentLocatorPaneThumb"] to know which locator is moving, that's all. $\endgroup$ – wmora2 Jan 31 '19 at 1:57
0
$\begingroup$

Does this do what you want? I cannot really test if it is more smooth on your slow system since the original code you provided already ran pretty well on my laptop, but I think this should be a bit more optimized:

DynamicModule[{ptA = {0, 0}, ptB = {1, 0}},
  Graphics[{
    Locator[
      Dynamic[
        ptA,
        (
         ptB = ptB +  # - ptA;
         ptA = #
        ) &
      ]
    ],
    Locator[Dynamic[ptB]]},
    Axes -> True, PlotRange -> 4
  ]
]

edit

Here's a toy implementation of a locatorpane using EventHandler:

DynamicModule[{ptA = {0, 0}, ptB = {1, 1}},
  EventHandler[
    Graphics[{Point[{Dynamic[ptA], Dynamic[ptB]}]}, 
      PlotRange -> {{-3, 3}, {-3, 3}}],
    {
      "MouseClicked" :> If[
        {ptA} === Nearest[{ptA, ptB}, MousePosition["Graphics"]],
        ptA = MousePosition["Graphics"],
        ptB = MousePosition["Graphics"]
      ],
      "MouseDragged" :> If[
        {ptA} === Nearest[{ptA, ptB}, MousePosition["Graphics"]],
        ptA = MousePosition["Graphics"],
        ptB = MousePosition["Graphics"]
      ]
    }
  ]
]
| improve this answer | |
$\endgroup$
  • $\begingroup$ Thanks, but if I use Locator in Graphics, the performance doesn't improve $\endgroup$ – wmora2 Nov 2 '16 at 17:11
  • $\begingroup$ Ok, good to know. To be fair, I don't expect you'll get much of an efficiency boost from trying other methods like EventHandlers. The only other optimization I can come up with is to keep ptB fixed while dragging ptA and then only updating ptB when you release the locator: DynamicModule[{ptA = {0, 0}, ptB = {1, 0}, ptA0}, Graphics[{Locator[ Dynamic[ptA, {(ptA0 = ptA = #) &, (ptA = #) &, (ptB = ptB + # - ptA0; ptA = #) &}]], Locator[Dynamic[ptB]]}, Axes -> True, PlotRange -> 4]] $\endgroup$ – Sjoerd Smit Nov 3 '16 at 9:47
  • $\begingroup$ it seems weird, but if we use Locator Pane we get "better performance" than Locator. That was the reason that I thought that eventHandler could be better. Of course, in a regular fast machines, there is no problems. Anyway, in the few "slow machines" we have, only we have to take care and dragging not so fast. Thanks for your time. $\endgroup$ – wmora2 Nov 3 '16 at 19:40
  • $\begingroup$ That's strange; I wouldn't have expected LocatorPane to be faster. If you're still interested, I rolled a toy example of a custom locatorpane using EventHandler and I will add it to my answer. Maybe it's of use to you. $\endgroup$ – Sjoerd Smit Nov 7 '16 at 14:48
  • $\begingroup$ Fine fine!! I would like to see it. Ah ok, I already saw it $\endgroup$ – wmora2 Nov 8 '16 at 20:59

Not the answer you're looking for? Browse other questions tagged or ask your own question.